(2040x)+(765x)=33150

Simple and best practice solution for (2040x)+(765x)=33150 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for (2040x)+(765x)=33150 equation: 


Simplifying
(2040x) + (765x) = 33150

Combine like terms: (2040x) + (765x) = 2805x
2805x = 33150

Solving
2805x = 33150

Solving for variable 'x'.

Move all terms containing x to the left, all other terms to the right.

Divide each side by '2805'.
x = 11.81818182

Simplifying
x = 11.81818182

See similar equations:

| 0.5+0.6k=0.2k+0.11 | | 24=x+11 | | 2v^2+5n+2=0 | | 100[0.05(x+2)]= | | 7x+-5x=4+2x | | 67+(2x+17)=90 | | 0x+1y=2 | | (x)(-14)=1 | | n^2+2n-0.806=0 | | 6(logx)=9.1 | | 2x-(x+6)=4x-8 | | (4x)^-3/6x^4 | | 1=0.3x-0.5x-17 | | 6*logx=9.1 | | (6k-4)/(4k-2) | | 5x(-0.2y)+y=0 | | 6+3x=1-2x-4 | | 8x-x=-3+3x-2-3 | | 3W-77=77+77 | | x=(x+0.2)(2x+0.1) | | 2(2x-5)+8=-4-7(1+x) | | 32-10x=11+11x | | 2(x-4)-(x+2)= | | 9/12t-10/12=8/12t | | (64x^15)^-1/3 | | 8x-36=90 | | 2y^2+y-(1+2y)=13 | | 11d+5=4d+47 | | z^4-3iz^2-2=0 | | -9K=81 | | -6x+7-9x= | | 6y-7-4y+2=0 |

Equations solver categories